Spectroscopy of exotic states (Experimental aspects)
Jens Sören Lange Justus-Liebig-Universität Gießen SFB 1044 Summer School 29.08.–01.09.2017 Boppard, Germany
Spectroscopy of exotic states (Experimental aspects) Jens Sren - - PowerPoint PPT Presentation
Spectroscopy of exotic states (Experimental aspects) Jens Sren Lange Justus-Liebig-Universitt Gieen SFB 1044 Summer School 29.08.01.09.2017 Boppard, Germany O U T L I N E L e c t u r e 1 : T h e P a s t a
Jens Sören Lange Justus-Liebig-Universität Gießen SFB 1044 Summer School 29.08.–01.09.2017 Boppard, Germany
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SPEAR
*
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2.5 3.0 3.5 m/GeV
L A C ( S t a n f
d ) M a r k I , R i c h t e r e t a l . e + e − → h a d r
s , e + e − , μ+μ–
N L ( B r
h a v e n ) E 5 9 8 , T i n g e t a l . p + A → [ e + e − ] X
e w , v e r y n a r r
s t a t e ( d e c a y t
i g h t m e s
s b l
k e d b y O Z I ) w i d t h ~ 1 k e V
x p e r i m e n t a l p r
f
e x i s t a n c e
4
t h
q u a r k
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´ →J/ +
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c b c b L ~1 fm
1 gluon
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ORTHO PARA Mass (relative) / MeV Binding Energy (relative) / eV
Dissociation → DD Dissociation → e+ e–
D e c a y s t
i g h t q u a r k s s u p p r e s s e d → n a r r
w i d t h s
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( q u a r k m a s s h e a v y n
e l a t i v i s t i c )
spin-spin spin-orbit tensor
E i c h t e n , G
t f r i e d , e t a l . P R D 1 7 ( 1 9 7 8 ) 3 9 B a r n e s , G
f r e y , S w a n s
, P R D 7 2 ( 2 5 ) 5 4 2 6
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r a d i a l
b i t a l
s p i n
spectroscopic notations
parity charge conjugation
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„ t u r n i n g p
n t “
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R a d i a l Wa v e f u n c t i
s
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– 1
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+e
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J/ → e+e− J/ → μ+μ−
~10 MeV
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L
L
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5
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G . J . B a r k e r , b Q u a r k P h y s i c s a t L E P
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110 μm x 5 μm x 0.35 cm
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1
2
’→ J/ +-
1
2
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Single Gaussian sigma 3.12 MeV double Gaussian sigma 2.00 MeV input value in generator: width 4.26 MeV
Signal MC
Note: narrow and wide Gaussian are forced to same mean.
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fits better
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R . K . B
k , W. K r i s c h e r , T h e D a t a A n a l y s i s B r i e f B
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p x _ B c = j p s i _ v e c t
. x ( ) + p c m s [ k a
] . x ( ) + p c m s [ p i
1 ] . x ( ) + p c m s [ p i
2 ] . x ( ) ; p y _ B = j p s i _ v e c t
. y ( ) + p c m s [ k a
] . y ( ) + p c m s [ p i
1 ] . y ( ) + p c m s [ p i
2 ] . y ( ) ; p z _ B = j p s i _ v e c t
. z ( ) + p c m s [ k a
] . z ( ) + p c m s [ p i
1 ] . z ( ) + p c m s [ p i
2 ] . z ( ) ; e s u m _ B = j p s i _ v e c t
. e ( ) + p c m s [ k a
] . e ( ) + p c m s [ p i
1 ] . e ( ) + p c m s [ p i
2 ] . e ( ) ; d e l t a E = E C M/ 2 – e s u m _ B ; m a s s _ B = s q r t ( e s u m _ B * e s u m _ B – ( p x _ B * p x _ B + p y _ B * p y _ B + p z _ B * p z _ B ) ) ; m a s s _ B C = s q r t ( E C M* E C M/ 4 .
p x _ B * p x _ B + p y _ B * p y _ B + p z _ B * p z _ B ) ) ;
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B C
E S
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S = √( 2 ( B ) – 2 ( S + B ) ) I f n u m b e r
e v e n t s i s s m a l l → P
s s
s t a t i s t i c s → e x p ( ) T e r m → l
l i k e l i h
i s b e t t e r t h a n 2 ( i n
h e r w
d s , r e m
i n g t h e s h a p e
e x p ( ) a n d m a k e i t fm a t , w h e n s e a r c h i n g f
t h e g l
a l m i n i m u m ) 2 = – 2 l n L + c
s t a n t ( d
' t f
g e t t h e m i n u s s i g n ! m i n i m u m 2 , b u t m a x i m u m l
l i k e l i h
) S = √( 2 ( – l n L( B ) – – l n L( S + B ) ) )
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a k n
n r e s
a n c e ( c
t r
c h a n n e l ) m a s s a n d w i d t h a r e k n
n f r
P D G
l y y i e l d i s fm
t i n g → n d
= 1
a n e w r e s
a n c e ( m a y b e e x
i c ) n
h i n g i s k n
n m a s s , w i d t h , a n d y i e l d a r e fm
t i n g → n d
= 3 r u l e : w e m u s t s c a l e t h e s i g n i fj c a n c e c h i 2 = 5 2 . 5 8 f
a fj t w i t h n d
= 3 r
[ 4 ] T M a t h : : P r
( 4 2 . 8 , 3 ) ( D
b l e _ t ) 3 . 8 5 8 3 1 5 1 5 7 4 1 4 4 8 2 9 e
s e a r c h f
n e w c h i 2 w i t h s a m e p
a l u e , b u t n d
= 1
r
[ 6 8 ] T M a t h : : P r
( 3 4 . 6 9 4 , 1 ) / / c
r e c t e d c h i 2 ( D
b l e _ t ) 3 . 8 5 8 1 8 8 7 8 2 9 7 5 4 6 6 1 e
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B e l l e B a B a r L H C b C D F
I D C MS
B d e c a y s B d e c a y s i n c l u s i v e B d e c a y s i n c l u s i v e i n c l u s i v e
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B e l l e B a B a r L H C b C D F
I D C MS
B d e c a y s B d e c a y s i n c l u s i v e B d e c a y s i n c l u s i v e i n c l u s i v e
B C
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1++ 2-+
L H C b , P h y s . R e v . L e t t . 1 1 ( 2 1 3 ) 2 2 2 1
B
G£1 . 2 Me V → v e r y n a r r
P C
+ +
1
B a r n e s e t a l . ,
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MO L E C U L E
I n t r i g u i n g A n a l
1 . 8 G e V 2 G e V 1 G e V 1 G e V
Tornqvist; Swanson; Braaten, Kusonoki, Wong; Voloshin; Close, Page Guo, Hanhart, Meissner
T E T R A Q U A R K
Maiani, Riquer, Piccinini, Polosa, Burns; Ebert, Faustov, Galkin; Chiu, Hsieh; Ali, Hambrock, Wang
D i q u a r k s a r e c
e d
Bugg; Swanson
X ( 3 8 7 2 ) D D * J /
T H R E S H O L D C U S P
[ q Q ]
8
[ q Q ]
8
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B e l l e , a r X i v : h e p
x / 5 5 3 8
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P h y s R e v D 8 4 ( 2 1 1 ) 5 2 4
w i t h
t r/w i n t e r f e r e n c e w i t h r/w i n t e r f e r e n c e
B e l l e 7 1 1 f b
– 1
( p r
e d b y T e r a s a k i , P r
. T h e
. P h y s . 1 2 2 ( 2 1 ) 1 2 8 5 )
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1
G= 4 k e V
G . Y . C h e n , J . P . Ma , a r X i v : 8 2 . 2 9 8 2 [ h e p
h ] , P h y s . R e v . D 7 7 ( 2 8 ] 9 7 5 1 .
E . B r a a t e n , a r X i v : 7 1 1 . 1 8 5 4 [ h e p
h ] , P h y s . R e v . D 7 7 ( 2 8 ) 3 4 1 9 .
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3-dim fit → kinematical over-constraint provides access to observables smaller than detector resolution
MBC /GeV M(J/ + − )/GeV ΔE/GeV
X(3872) → J/ + −
Belle, Phys. Rev. D84(2011)052004
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factor ~10 more statistics than X(3872) use as reference signal → fix resolution parameters → fix absolute mass scale (MC/data shift +0.92±0.06 MeV)
MBC /GeV M(J/ + − )/GeV ΔE/GeV MBC /GeV M(J/ + − )/GeV ΔE/GeV
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G(
( P D G . 3 4 ±0 . 9 Me V )
s i g n a l
B G
( 3 8 7 2 )
G(input) / MeV G(output) / MeV
MC
90% 1.2 MeV
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Jq=½ Jq=½ X(3872)
vector or axial-vector
Jq=½ JW=1
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Note: recent notation by PDG as X(4260)
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n i t i a l s t a t e r a d i a t i
e v e n t s e
+e
J / + – ( u n d e t e c t e d p a r a l l e l t
e a m a x i s )
a s s > 4 G e V f a r a b
e D ( * ) D ( * ) t h r e s h
d s d e c a y t
/ + – s h
l d b e s u p p r e s s e d
i d t h < 1 Me V q u i t e n a r r
f
s u c h a h i g h s t a t e
u a n t u m n u m b e r s m u s t b e ( b a s e d u p
p r
u c t i
m e c h a n i s m )
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( n
e p a r a t i
B m e s
s a n d D m e s
s r e q u i r e d ) n
e r e n k
d e t e c t
( t i m e
i g h t s u ffj c i e n t f
K / s e p a r a t i
, l
m
e n t u m )
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B E S I I I , P R L 1 1 ( 2 1 3 ) 2 5 2 1
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H Y B R I D
Zhu; Kou, Pene; Close, Page; Lattice QCD, Bernard et al.; Mei, Luo
T E T R A Q U A R K
h i g h e r e x c i t a t i
?
Ma i a n i , R i q u e r , P i c c i n i n i , P
a , B u r n s
MO L E C U L E
h e a v i e r m e s
s ( D D
1
( 2 4 6 ) ) ?
[ S w a n s
, R
n e r , C l
e G u
H a n h a r t , Me i s s n e r
H A D R O
H A R MO N I U M [ J / f ( 9 8 ) ]
q q q q q q q q q q
B a B a r , P h y s . R e v . D 8 6 ( 2 1 2 ) 5 1 1 2 Voloshin, Li (Guo, Hanhart, Meissner)
[ Q Q ]
8
g
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E v e n t s / 2 M e V E v e n t s / 2 M e V E v e n t s / 2 5 M e V E v e n t s / 5 Me V
M( J / +− ) / G e V M( J / +− ) / G e V M( ´ +− ) / G e V M( ´ +− ) / G e V
not seen
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h r e s h
d m ( D ) + m ( D * * ) = 4 3 2 6 Me V L i n e s h a p e d i s t
t e d ? N
r e c t e d r a d i a t i v e e fg e c t s ? N
R a d i a t i v e l
e r m a s s t a i l i n J / → e
+
e
−
m i g h t g e n e r a t e h i g h e r m a s s t a i l i n m ( J / - w i t h
r
g
a s s +−) .
i t f u n t i
: B r e i t Wi g n e r x P h a s e s p a c e x E ffj c i e n c y
E ffj c i e n c y a ( m
) + b w i t h a = 7 . 4 ±1 . 3 G e V
− 1
, b = 9 . 3 1 § . 7 ( B e l l e )
c h a n g e s f a c t
~ 2
e r p e a k
Belle, hep-ex/0612006
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No more [J/ + − ] state up to 7 GeV
1 −−
Belle
All same quantum number but apparently
Y(4260) seems not decay to ´ + − Y(4350) seems not decay to J/ + − Note: radiative transitions between the states forbidden by parity
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a B a r c
l i s i
s h e a d
, d i p
e m a g n e t c l
e t
R
e l l e : ±1 1 m r a d
l i g h t l y h i g h e r b a c k g r
n d a t B a B a r ( a l s
e e n a s MR a d S V D r a d i a t i
d
e )
a c k w a r d a c c e p t a n c e f
~ 1 8
i m i t e d
hep-ex/0612006, 553/fb arXiv:0808.1543, 454/fb
Belle Belle
CMS polar angle of Y(4260) to e− beam
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8
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P
+
−)
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K*(892) K*(1430)
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K*(892) K*(1430)
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+
BaBar
413/fb Belle
605/fb
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+
BaBar
413/fb Belle
605/fb
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B e l l e , P h y s . R e v D 8 ( 2 9 ) 3 1 1 4 B e l l e , P h y s . R e v D 7 8 ( 2 8 ) 7 2 4
not confirmed by BaBar not confirmed by BaBar
+ 6
1
2
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B a B a r , a r X i v : 1 1 1 1 . 5 9 1 9 , P h y s . R e v . D 8 5 ( 2 1 2 ) 5 2 3